The return on the Rush Corporation in the state of recession is estimated to be -22% and the return on Rush in the state of boom is estimated to be 30%. The return on the Oberman Corporation in the state of recession is estimated to be 43% and the return on Oberman in the state of boom is estimated to be -17%. Given this information, what is the covariance between Rush and Oberman if there is a 0.70 probability that the economy will be in the state of boom and a 0.30 probability that the economy will be in the state of recession. Place your answer in decimal with 4 places.
Probability (P) | Return on Rush Corporation (x) | Px | x - mean of x | Return on Oberman Corporation (y) | Py | y - mean of y | (x - mean of x)*(y - mean of y) | P*(x - mean of x)*(y - mean of y) |
0.7000 | 30.0000 | 21.0000 | 15.6000 | -17.0000 | -11.9000 | -18.0000 | -280.8000 | -196.5600 |
0.3000 | -22.0000 | -6.6000 | -36.4000 | 43.0000 | 12.9000 | 42.0000 | -1528.8000 | -458.6400 |
Mean of Returns for Rush Corporation | 14.4000 | Mean of Returns for Oberman Corporation | 1.0000 | Covariance of returns between the two | -655.2000 |
Covariance = Probability * ( Return of asset 1 - mean of return for asset 1 ) * ( return of asset 2 - mean of return for asset 2)
Mean = sum of ( returns * probability of returns)
covariance between Rush and Oberman = -655.2000
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